Shaking Tangled Dimensions proposes a discrete, quantized model of spacetime in which physical reality arises from a structured lattice of dynamic, intersecting degrees of freedom called Cores. Each Core is modeled with spatial, electrical, and dark dimensions, and the evolution of their geometric relationships is used to account for gravity, electromagnetism, and selected properties of fundamental particles. In this framework, particles (e.g., electrons, quarks, and neutrinos) are treated as quantized distortions (“kinks”) in the electrical dimensions of the lattice. Gravity is modeled not as curvature of a smooth continuum, but as an emergent effect associated with spatial-dimensional overlap and angular inclination relative to a core-centered reference structure. Electromagnetism is treated geometrically via bending and twisting of the electrical dimensions. The manuscript also discusses how quantum uncertainty and spin may arise from lattice-scale dynamics (“shaking”/quantum-foam background), and it presents interpretations of several canonical phenomena and topics, including the double-slit experiment, neutrino oscillations, the Higgs boson, and dark matter. A central objective of the work is to provide a unified geometric narrative that connects quantum behavior to an underlying lattice dynamics, while remaining as consistent as possible with established observations. Where appropriate, the text emphasizes conceptual mechanisms and internal consistency, and it identifies areas where additional mathematical development and/or empirical discrimination would be required. Version notes (high level): v4: Added material linking the Tangled Dimensions lattice to Barandes’ stochastic–quantum correspondence, framing lattice dynamics as a possible microphysical origin for stochastic quantum behavior. v10: Added Appendix D on asymptotic freedom. v11: Revised Appendix D and added Appendix E on a proposed mechanism for quark mass generation. v12: Added Appendix F on why antigravity does not occur in this model and Appendix G on entropy and the arrow of time.
David Welker (Thu,) studied this question.